Journal of Mathematical Biology, ISSN 0303-6812, 3/2012, Volume 64, Issue 4, pp. 613 - 645

A multitype pair formation model for a one-sex population, without separation, with given type distribution of singles, produces a distribution of pairs with...

60J10 | Mathematical and Computational Biology | Pair distribution representation | Mathematics | Evolutionary game dynamics | Marriage function | 15B51 | 91A22 | 91D30 | 92D25 | Preference | Pair formation law | Applications of Mathematics | Substochastic matrix | DISTRIBUTIONS | MODELS | AFFINITY | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | Models, Theoretical | Animals | Stochastic Processes | Humans | Female | Male | Population Dynamics

60J10 | Mathematical and Computational Biology | Pair distribution representation | Mathematics | Evolutionary game dynamics | Marriage function | 15B51 | 91A22 | 91D30 | 92D25 | Preference | Pair formation law | Applications of Mathematics | Substochastic matrix | DISTRIBUTIONS | MODELS | AFFINITY | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | Models, Theoretical | Animals | Stochastic Processes | Humans | Female | Male | Population Dynamics

Journal Article

Journal of Mathematical Biology, ISSN 0303-6812, 3/2013, Volume 66, Issue 4, pp. 649 - 684

Introducing quiescent phases into dynamical systems and ecological models tends to stabilize equilibria against the onset of oscillations and also to lower the...

Mathematical and Computational Biology | Mathematics | Applications of Mathematics | PHASES | PARADOX | LIMIT-CYCLE | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | ENRICHMENT | SYSTEMS | MATRIX STABILITY | Models, Biological | Ecosystem | Convex functions | Mathematical models | Research | Biomathematics

Mathematical and Computational Biology | Mathematics | Applications of Mathematics | PHASES | PARADOX | LIMIT-CYCLE | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | ENRICHMENT | SYSTEMS | MATRIX STABILITY | Models, Biological | Ecosystem | Convex functions | Mathematical models | Research | Biomathematics

Journal Article

Journal of Mathematical Biology, ISSN 0303-6812, 10/2014, Volume 69, Issue 4, pp. 1027 - 1056

A novel class of state-dependent delay equations is derived from the balance laws of age-structured population dynamics, assuming that birth rates and death...

34K40 | Mathematical and Computational Biology | Neutral delay equation | Mathematics | 34K20 | State-dependent delay | 92D25 | Age structure | 34K17 | Quasi-linear | Blowfly equation | Population dynamics | Applications of Mathematics | PERIODIC-SOLUTIONS | MODEL | FORMULATION | TIME-DELAY | FUNCTIONAL-DIFFERENTIAL EQUATIONS | CONSERVATION | GROWTH | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | AGE | Models, Theoretical | Algorithms | Life Expectancy | Computer Simulation | Humans | Population Density | Adult | Birth Rate | Population Dynamics | Biological research | Mathematical research | Population biology | Differential equations | Delay equations | Research | Biology, Experimental

34K40 | Mathematical and Computational Biology | Neutral delay equation | Mathematics | 34K20 | State-dependent delay | 92D25 | Age structure | 34K17 | Quasi-linear | Blowfly equation | Population dynamics | Applications of Mathematics | PERIODIC-SOLUTIONS | MODEL | FORMULATION | TIME-DELAY | FUNCTIONAL-DIFFERENTIAL EQUATIONS | CONSERVATION | GROWTH | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | AGE | Models, Theoretical | Algorithms | Life Expectancy | Computer Simulation | Humans | Population Density | Adult | Birth Rate | Population Dynamics | Biological research | Mathematical research | Population biology | Differential equations | Delay equations | Research | Biology, Experimental

Journal Article

Journal of Molecular Biology, ISSN 0022-2836, 2000, Volume 298, Issue 3, pp. 417 - 429

Proteasomes, major proteolytic sites in eukaryotic cells, play an important part in major histocompatibility class I (MHC I) ligand generation and thus in the...

prediction | MHC class I | proteasome | cleavage motif | algorithm | Cleavage motif | Algorithm | Prediction | Proteasome | ACTIVE-SITES | BIOCHEMISTRY & MOLECULAR BIOLOGY | VIRUS NUCLEAR ANTIGEN-1 | BETA-SUBUNITS | MAJOR HISTOCOMPATIBILITY COMPLEX | DISTINCT PROTEOLYTIC PROCESSES | MHC CLASS-I | 20S PROTEASOME | INTERFERON-GAMMA | PROTEIN-DEGRADATION | BINDING PEPTIDES | Amino Acid Sequence | Peptide Fragments - metabolism | Reproducibility of Results | Epitopes - metabolism | Humans | Molecular Sequence Data | Multienzyme Complexes - metabolism | Substrate Specificity | Yeasts - enzymology | Proteasome Endopeptidase Complex | Amino Acid Motifs | Histocompatibility Antigens Class I - metabolism | Peptide Fragments - chemistry | Algorithms | Animals | Cysteine Endopeptidases - metabolism | Proteins - metabolism | Stochastic Processes | Computer Simulation | Sensitivity and Specificity | Ligands | Epitopes - chemistry | Proteins - chemistry | Evolution, Molecular | proteasomes

prediction | MHC class I | proteasome | cleavage motif | algorithm | Cleavage motif | Algorithm | Prediction | Proteasome | ACTIVE-SITES | BIOCHEMISTRY & MOLECULAR BIOLOGY | VIRUS NUCLEAR ANTIGEN-1 | BETA-SUBUNITS | MAJOR HISTOCOMPATIBILITY COMPLEX | DISTINCT PROTEOLYTIC PROCESSES | MHC CLASS-I | 20S PROTEASOME | INTERFERON-GAMMA | PROTEIN-DEGRADATION | BINDING PEPTIDES | Amino Acid Sequence | Peptide Fragments - metabolism | Reproducibility of Results | Epitopes - metabolism | Humans | Molecular Sequence Data | Multienzyme Complexes - metabolism | Substrate Specificity | Yeasts - enzymology | Proteasome Endopeptidase Complex | Amino Acid Motifs | Histocompatibility Antigens Class I - metabolism | Peptide Fragments - chemistry | Algorithms | Animals | Cysteine Endopeptidases - metabolism | Proteins - metabolism | Stochastic Processes | Computer Simulation | Sensitivity and Specificity | Ligands | Epitopes - chemistry | Proteins - chemistry | Evolution, Molecular | proteasomes

Journal Article

Mathematical Biosciences, ISSN 0025-5564, 1997, Volume 146, Issue 1, pp. 15 - 35

For a class of epidemiological SIRS models that include public health policies, the stability at the uninfected state and the prevalence at the infected state...

TRANSMISSION | DISEASES | STABILITY | DYNAMICS | K CX BIOLOGY, MISCELLANEOUS | AIDS | HOST | K PO MATHEMATICS, MISCELLANEOUS | MATHEMATICS, MISCELLANEOUS | GROUP MODEL | BIOLOGY, MISCELLANEOUS | PARASITIC INFECTIONS | Public Health | Models, Biological | Humans | Parasitic Diseases - prevention & control | Disease Outbreaks - prevention & control | Disease Outbreaks - statistics & numerical data | Mathematics | Parasitic Diseases - epidemiology

TRANSMISSION | DISEASES | STABILITY | DYNAMICS | K CX BIOLOGY, MISCELLANEOUS | AIDS | HOST | K PO MATHEMATICS, MISCELLANEOUS | MATHEMATICS, MISCELLANEOUS | GROUP MODEL | BIOLOGY, MISCELLANEOUS | PARASITIC INFECTIONS | Public Health | Models, Biological | Humans | Parasitic Diseases - prevention & control | Disease Outbreaks - prevention & control | Disease Outbreaks - statistics & numerical data | Mathematics | Parasitic Diseases - epidemiology

Journal Article

1999, Lecture notes in mathematics, ISBN 9783540665229, Volume 1714., 268

The summer school on Mathematics inspired by Biology was held at Martina Franca, Apulia, Italy in 1997. This volume presents five series of six lectures each....

Biology | Mathematical models | Distribution (Probability theory | Differentiable dynamical systems | Mathematical and Computational Biology | Statistical physics | Complex Systems | Probability Theory and Stochastic Processes | Dynamical Systems and Ergodic Theory | Statistical Physics and Dynamical Systems

Biology | Mathematical models | Distribution (Probability theory | Differentiable dynamical systems | Mathematical and Computational Biology | Statistical physics | Complex Systems | Probability Theory and Stochastic Processes | Dynamical Systems and Ergodic Theory | Statistical Physics and Dynamical Systems

Book

Discrete and Continuous Dynamical Systems - Series B, ISSN 1531-3492, 03/2016, Volume 21, Issue 2, pp. 417 - 436

The scalar reaction diffusion equation with a nonlinearity of logistic type has a minimal speed c(0) for standard traveling fronts. It is shown that also for...

Traveling front | Stefan problem | Correlated random walk | Epidemic model | Free boundary value problem | SYSTEM | traveling front | MATHEMATICS, APPLIED | HYPERBOLIC EQUATION | STABILITY | epidemic model | NONLINEAR DIFFUSION | THRESHOLDS | SPEED | WAVES | MODELS | correlated random walk | FREE-BOUNDARY PROBLEM

Traveling front | Stefan problem | Correlated random walk | Epidemic model | Free boundary value problem | SYSTEM | traveling front | MATHEMATICS, APPLIED | HYPERBOLIC EQUATION | STABILITY | epidemic model | NONLINEAR DIFFUSION | THRESHOLDS | SPEED | WAVES | MODELS | correlated random walk | FREE-BOUNDARY PROBLEM

Journal Article

Mathematical Biosciences, ISSN 0025-5564, 2011, Volume 229, Issue 2, pp. 185 - 189

Starting from a recent paper of Pollicott, Wang and Weiss we try to obtain improved representation formulas for the estimation of the time-dependent...

Transmission rate | Prevalence | Parameter identification | Epidemic model | Incidence | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | MEASLES | Likelihood Functions | Algorithms | Communicable Diseases - transmission | Demography | Stochastic Processes | Time Factors | Communicable Diseases - epidemiology | Models, Biological | Humans | Data processing

Transmission rate | Prevalence | Parameter identification | Epidemic model | Incidence | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | MEASLES | Likelihood Functions | Algorithms | Communicable Diseases - transmission | Demography | Stochastic Processes | Time Factors | Communicable Diseases - epidemiology | Models, Biological | Humans | Data processing

Journal Article

Discrete and Continuous Dynamical Systems - Series B, ISSN 1531-3492, 01/2015, Volume 20, Issue 1, pp. 129 - 152

We study coupled maps where a map representing an 'active phase' is coupled to the identity which represents a 'quiescent phase'. The resulting system in...

Quiescent phases | Predator prey model | Stability domain | Characteristic equation | Period doubling | Hopf bifurcation | Neimark-sacker/ruelle-takens bifurcation | MATHEMATICS, APPLIED | EQUATIONS | period doubling | ASYNCHRONOUS EXPONENTIAL-GROWTH | CELL-POPULATIONS | characteristic equation | DISPERSAL | PREDATOR-PREY SYSTEM | stability domain | STRUCTURED POPULATION | MODELS | Neimark-Sacker/Ruelle-Takens bifurcation | predator prey model

Quiescent phases | Predator prey model | Stability domain | Characteristic equation | Period doubling | Hopf bifurcation | Neimark-sacker/ruelle-takens bifurcation | MATHEMATICS, APPLIED | EQUATIONS | period doubling | ASYNCHRONOUS EXPONENTIAL-GROWTH | CELL-POPULATIONS | characteristic equation | DISPERSAL | PREDATOR-PREY SYSTEM | stability domain | STRUCTURED POPULATION | MODELS | Neimark-Sacker/Ruelle-Takens bifurcation | predator prey model

Journal Article

Mathematical Biosciences, ISSN 0025-5564, 11/2016, Volume 281, pp. 120 - 127

•The notion of case fatality is explained in comparison to differential mortality.•The effect of case fatality on population growth is studied.•An epidemic...

Growing population | Basic reproduction number | Asymptotically homogeneous system | Stability | Case fatality | Epidemic model | MORTALITY | INFECTIOUS-DISEASES | SIZE | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | SPREAD | Models, Theoretical | Basic Reproduction Number | Epidemics | Population Growth | Humans | Incidence | Statistics | Mortality | Analysis | Epidemiology

Growing population | Basic reproduction number | Asymptotically homogeneous system | Stability | Case fatality | Epidemic model | MORTALITY | INFECTIOUS-DISEASES | SIZE | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | SPREAD | Models, Theoretical | Basic Reproduction Number | Epidemics | Population Growth | Humans | Incidence | Statistics | Mortality | Analysis | Epidemiology

Journal Article

01/2017, 1st ed. 2017, Springer Monographs in Mathematics, ISBN 9783319530420, 463

This book focuses on a coherent representation of the main approaches to analyze the dynamics of cellular automata. Cellular automata are an inevitable tool in...

Cellular automata

Cellular automata

eBook

Immunogenetics, ISSN 0093-7711, 3/2001, Volume 53, Issue 2, pp. 87 - 94

The first version of PAProC (Prediction Algorithm for Proteasomal Cleavages) is now available to the general public. PAProC is a prediction tool for cleavages...

Proteasome Cleavage prediction Algorithm MHC CTL epitope | MHC | Cleavage prediction | CTL epitope | Algorithm | Proteasome | proteasome | cleavage prediction | PROTEIN AGGREGATION | NUCLEAR ANTIGEN-1 | DISTINCT PROTEOLYTIC PROCESSES | IMMUNOLOGY | PEPTIDE | MHC CLASS-I | INHIBITION | EPITOPE | GLY-ALA REPEAT | GENETICS & HEREDITY | DEGRADATION | EPSTEIN-BARR-VIRUS | algorithm | T-Lymphocytes, Cytotoxic - immunology | Amino Acid Sequence | Epitopes - metabolism | Saccharomyces cerevisiae - genetics | Humans | Molecular Sequence Data | Multienzyme Complexes - metabolism | Substrate Specificity | Phosphopyruvate Hydratase - metabolism | Binding Sites - genetics | Epitopes - genetics | Proteasome Endopeptidase Complex | Histocompatibility Antigens Class I - metabolism | Immunogenetics | Algorithms | Cysteine Endopeptidases - metabolism | Phosphopyruvate Hydratase - genetics | Saccharomyces cerevisiae - enzymology | Ligands | Internet | Mutation | Databases, Factual

Proteasome Cleavage prediction Algorithm MHC CTL epitope | MHC | Cleavage prediction | CTL epitope | Algorithm | Proteasome | proteasome | cleavage prediction | PROTEIN AGGREGATION | NUCLEAR ANTIGEN-1 | DISTINCT PROTEOLYTIC PROCESSES | IMMUNOLOGY | PEPTIDE | MHC CLASS-I | INHIBITION | EPITOPE | GLY-ALA REPEAT | GENETICS & HEREDITY | DEGRADATION | EPSTEIN-BARR-VIRUS | algorithm | T-Lymphocytes, Cytotoxic - immunology | Amino Acid Sequence | Epitopes - metabolism | Saccharomyces cerevisiae - genetics | Humans | Molecular Sequence Data | Multienzyme Complexes - metabolism | Substrate Specificity | Phosphopyruvate Hydratase - metabolism | Binding Sites - genetics | Epitopes - genetics | Proteasome Endopeptidase Complex | Histocompatibility Antigens Class I - metabolism | Immunogenetics | Algorithms | Cysteine Endopeptidases - metabolism | Phosphopyruvate Hydratase - genetics | Saccharomyces cerevisiae - enzymology | Ligands | Internet | Mutation | Databases, Factual

Journal Article

Endoscopy, ISSN 0013-726X, 12/2011, Volume 43, Issue 12, pp. 1090 - 1096

Background and study aims: In cases where biopsies remain inconclusive, removal of mediastinal lymph nodes for further analysis requires surgical means....

Original article | SURGERY | PORCINE MODEL | LUNG-CANCER | EUS | LYMPHADENECTOMY | NOTES CHOLECYSTECTOMY | DEVICE | CLOSURE | ENUCLEATION | GASTROENTEROLOGY & HEPATOLOGY | PERFORATION | Animals | Endosonography | Mediastinum | Natural Orifice Endoscopic Surgery | Graphite | Ultrasonography, Interventional | Female | Lymph Node Excision - methods | Sus scrofa | Thoracoscopy | Esophagoscopy

Original article | SURGERY | PORCINE MODEL | LUNG-CANCER | EUS | LYMPHADENECTOMY | NOTES CHOLECYSTECTOMY | DEVICE | CLOSURE | ENUCLEATION | GASTROENTEROLOGY & HEPATOLOGY | PERFORATION | Animals | Endosonography | Mediastinum | Natural Orifice Endoscopic Surgery | Graphite | Ultrasonography, Interventional | Female | Lymph Node Excision - methods | Sus scrofa | Thoracoscopy | Esophagoscopy

Journal Article

Physica D: Nonlinear Phenomena, ISSN 0167-2789, 2012, Volume 241, Issue 5, pp. 616 - 622

Deposition of granular matter under gravity can be described by the well-known two-layer model for a standing and a rolling layer. Matter from sources enters...

Granular matter | Boundary value problem | Angle of repose | Standing and rolling layer | Viscosity solution | MATHEMATICS, APPLIED | PHYSICS, MULTIDISCIPLINARY | PDE MODEL | REPRESENTATION | PHYSICS, MATHEMATICAL | GROWING SANDPILES | MASS | DYNAMICS | Analysis | Differential equations | Sand | Mathematical analysis | Tables (data) | Eikonal equation | Mathematical models | Transformations | Deposition | Constraining

Granular matter | Boundary value problem | Angle of repose | Standing and rolling layer | Viscosity solution | MATHEMATICS, APPLIED | PHYSICS, MULTIDISCIPLINARY | PDE MODEL | REPRESENTATION | PHYSICS, MATHEMATICAL | GROWING SANDPILES | MASS | DYNAMICS | Analysis | Differential equations | Sand | Mathematical analysis | Tables (data) | Eikonal equation | Mathematical models | Transformations | Deposition | Constraining

Journal Article

Linear Algebra and Its Applications, ISSN 0024-3795, 03/2015, Volume 469, pp. 153 - 168

For a non-negative matrix A the spectral radius of the product XA is maximized over all non-negative diagonal matrices X with trace 1. Instead of following the...

Basic reproduction number | Perron root | Steepest descent | Max algebra | Optimal allocation | Power method | MATHEMATICS | MATHEMATICS, APPLIED | Algebra

Basic reproduction number | Perron root | Steepest descent | Max algebra | Optimal allocation | Power method | MATHEMATICS | MATHEMATICS, APPLIED | Algebra

Journal Article

Journal of Mathematical Biology, ISSN 0303-6812, 11/2013, Volume 67, Issue 5, pp. 1083 - 1110

The aim of this paper is to study the impact of introducing a partially protective vaccine on the dynamics of infection in SIRS models where primary and...

Eradication effort | 92D30 | Two stage SIRS model | Vaccination coverage | Mathematical and Computational Biology | Secondary 92D25 | Backward bifurcation | Primary 92B99 | Controllability | Mathematics | Applications of Mathematics | Reinfection | POPULATION | STATES | TUBERCULOSIS | EPIDEMIC MODEL | EQUILIBRIA | DISEASE | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | IMPERFECT VACCINES | Models, Immunological | Public Health | Vaccination - methods | Vaccination - standards | Whooping Cough - transmission | Whooping Cough - epidemiology | Whooping Cough - prevention & control | Computer Simulation | Humans | Pertussis Vaccine - immunology | Infant, Newborn | Whooping Cough - immunology | Physiological aspects | Inflammation | Research | Vaccination | Infection control | Indexing in process

Eradication effort | 92D30 | Two stage SIRS model | Vaccination coverage | Mathematical and Computational Biology | Secondary 92D25 | Backward bifurcation | Primary 92B99 | Controllability | Mathematics | Applications of Mathematics | Reinfection | POPULATION | STATES | TUBERCULOSIS | EPIDEMIC MODEL | EQUILIBRIA | DISEASE | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | IMPERFECT VACCINES | Models, Immunological | Public Health | Vaccination - methods | Vaccination - standards | Whooping Cough - transmission | Whooping Cough - epidemiology | Whooping Cough - prevention & control | Computer Simulation | Humans | Pertussis Vaccine - immunology | Infant, Newborn | Whooping Cough - immunology | Physiological aspects | Inflammation | Research | Vaccination | Infection control | Indexing in process

Journal Article

Journal of Mathematical Biology, ISSN 0303-6812, 11/2008, Volume 57, Issue 5, pp. 697 - 712

For linear compartment models or Leslie-type staged population models with quasi-positive matrix the spectral bound of the matrix (the eigenvalue determining...

Quasipositive matrix | Basic reproduction number | Epidemics | Perron-Frobenius | Adaptive dynamics | Irreducible matrix | Mathematics | 5A18 | 15A48 | 37G10 | Bifurcation of stationary points | 92D25 | Invasion thresholds | Mathematical Biology in General | Applications of Mathematics | POPULATION | invasion thresholds | NUMBERS | quasipositive matrix | CONVEXITY | adaptive dynamics | bifurcation of stationary points | epidemics | RADIUS | irreducible matrix | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | DISEASE TRANSMISSION | EPIDEMIC | basic reproduction number | Algorithms | Animals | Communicable Diseases - transmission | Population Growth | Models, Biological | Humans | Plant Diseases - statistics & numerical data | Basic Reproduction Number | Linear Models | Plant Diseases - microbiology | Population Dynamics

Quasipositive matrix | Basic reproduction number | Epidemics | Perron-Frobenius | Adaptive dynamics | Irreducible matrix | Mathematics | 5A18 | 15A48 | 37G10 | Bifurcation of stationary points | 92D25 | Invasion thresholds | Mathematical Biology in General | Applications of Mathematics | POPULATION | invasion thresholds | NUMBERS | quasipositive matrix | CONVEXITY | adaptive dynamics | bifurcation of stationary points | epidemics | RADIUS | irreducible matrix | BIOLOGY | MATHEMATICAL & COMPUTATIONAL BIOLOGY | DISEASE TRANSMISSION | EPIDEMIC | basic reproduction number | Algorithms | Animals | Communicable Diseases - transmission | Population Growth | Models, Biological | Humans | Plant Diseases - statistics & numerical data | Basic Reproduction Number | Linear Models | Plant Diseases - microbiology | Population Dynamics

Journal Article

Xenotransplantation, ISSN 0908-665X, 09/2016, Volume 23, Issue 5, pp. 338 - 346

Background Xenotransplantation is considered to be a promising solution to the growing demand for suitable donor organs for transplantation. Despite tremendous...

GTKO | cytoplasmic microinjection | xenotransplantation | CRISPR/Cas | GGTA1 | Cytoplasmic microinjection | Xenotransplantation | MEDICINE, RESEARCH & EXPERIMENTAL | CELLS | TRANSGENIC EXPRESSION | CAS9 NUCLEASES | SPECIFICITY | ZINC-FINGER NUCLEASES | ONE-STEP GENERATION | TRANSPLANTATION | GENE | INJECTION | MICE | EMBRYOS | Galactosyltransferases - deficiency | Animals | Animals, Genetically Modified | Swine | Zygote | Microinjections - methods | Cytoplasm - genetics | Nuclear Transfer Techniques | Galactosyltransferases - metabolism | CRISPR-Cas Systems - genetics | Gene Knockout Techniques - methods | Genetically modified animals | Nucleases | RNA | Analysis | Animal genetic engineering | DNA binding proteins | Zinc finger proteins | Antigenic determinants

GTKO | cytoplasmic microinjection | xenotransplantation | CRISPR/Cas | GGTA1 | Cytoplasmic microinjection | Xenotransplantation | MEDICINE, RESEARCH & EXPERIMENTAL | CELLS | TRANSGENIC EXPRESSION | CAS9 NUCLEASES | SPECIFICITY | ZINC-FINGER NUCLEASES | ONE-STEP GENERATION | TRANSPLANTATION | GENE | INJECTION | MICE | EMBRYOS | Galactosyltransferases - deficiency | Animals | Animals, Genetically Modified | Swine | Zygote | Microinjections - methods | Cytoplasm - genetics | Nuclear Transfer Techniques | Galactosyltransferases - metabolism | CRISPR-Cas Systems - genetics | Gene Knockout Techniques - methods | Genetically modified animals | Nucleases | RNA | Analysis | Animal genetic engineering | DNA binding proteins | Zinc finger proteins | Antigenic determinants

Journal Article

Mathematical Methods in the Applied Sciences, ISSN 0170-4214, 07/2007, Volume 30, Issue 11, pp. 1231 - 1241

The Michaelis–Menten kinetics is fundamental in chemical and physiological reaction theory. The problem of parameter identification, which is not well posed...

Michaelis–Menten kinetics | existence | nonlinear least‐squares problem | Chebyshev sum inequality | Nonlinear least-squares problem | Michaelis-Menten kinetics | Existence | MATHEMATICS, APPLIED | CURVE | nonlinear least-squares problem | MODEL | DESIGNS

Michaelis–Menten kinetics | existence | nonlinear least‐squares problem | Chebyshev sum inequality | Nonlinear least-squares problem | Michaelis-Menten kinetics | Existence | MATHEMATICS, APPLIED | CURVE | nonlinear least-squares problem | MODEL | DESIGNS

Journal Article

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